Conjunctions
Close approaches within 5 km between satellites in the portal catalog and other objects in orbit over the next seven days. The table is updated three times a day.
Last updated, UTC: 2026-10-11 00:30
Last updated, UTC: 2026-10-11 00:30
| Time of closest approach, UTC | Object 1 | Object 2 | Distance, km | Speed, km/s | Max. probability |
|---|---|---|---|---|---|
| 2026-10-15 12:49:51 |
XINGYUN-2 02
NORAD 45603 |
STARLINK-5288
NORAD 55307 |
4.693 | 13.39 | 3.4e-06 |
| 2026-10-16 17:47:52 |
XINGYUN-2 02
NORAD 45603 |
COSMOS 1263
NORAD 12388 |
0.797 | 15.34 | 2.3e-06 |
| 2026-10-15 19:15:34 |
XINGYUN-2 02
NORAD 45603 |
CZ-4B DEB
NORAD 36290 |
2.494 | 2.51 | 7.0e-07 |
| 2026-10-14 22:35:49 |
XINGYUN-2 02
NORAD 45603 |
OBJECT D
NORAD 68201 |
2.422 | 8.55 | 6.4e-07 |
| 2026-10-15 04:06:47 |
XINGYUN-2 02
NORAD 45603 |
COSMOS 2251 DEB
NORAD 34449 |
1.899 | 13.82 | 6.3e-07 |
| 2026-10-13 07:40:55 |
XINGYUN-2 02
NORAD 45603 |
SEDNA-2
NORAD 63153 |
3.047 | 8.28 | 4.1e-07 |
| 2026-10-16 00:00:14 |
XINGYUN-2 02
NORAD 45603 |
JILIN-01 KUANFU 02B 1
NORAD 61189 |
3.215 | 10.05 | 3.3e-07 |
| 2026-10-16 06:22:03 |
XINGYUN-2 02
NORAD 45603 |
NANOFF A
NORAD 58810 |
3.860 | 7.73 | 2.6e-07 |
| 2026-10-14 16:38:16 |
XINGYUN-2 02
NORAD 45603 |
PIESAT D
NORAD 56156 |
2.564 | 15.07 | 2.4e-07 |
| 2026-10-14 19:27:07 |
XINGYUN-2 02
NORAD 45603 |
LEMUR-2-UNTITLED-SC
NORAD 63351 |
4.444 | 3.81 | 2.2e-07 |
| 2026-10-13 22:39:34 |
XINGYUN-2 02
NORAD 45603 |
GRBBETA
NORAD 60237 |
4.163 | 13.77 | 1.3e-07 |
| 2026-10-14 16:38:15 |
XINGYUN-2 02
NORAD 45603 |
PIESAT A
NORAD 56153 |
3.728 | 15.07 | 1.1e-07 |
| 2026-10-14 15:02:59 |
XINGYUN-2 02
NORAD 45603 |
PIESAT C
NORAD 56155 |
4.124 | 15.07 | 9.2e-08 |
| 2026-10-14 16:38:14 |
XINGYUN-2 02
NORAD 45603 |
PIESAT B
NORAD 56154 |
4.575 | 15.07 | 7.5e-08 |
| 2026-10-14 01:00:23 |
NORSAT 1
NORAD 42826 |
XINGYUN-2 02
NORAD 45603 |
4.866 | 14.85 | 7.2e-08 |
Data: CelesTrak SOCRATES Plus, computed from TLEs of the public catalog. This is an estimate, not grounds for a manoeuvre: TLEs carry no covariance, and the maximum probability assumes a position error.